Answer:
C) .015
Step-by-step explanation:
Total voters is 169 million
42 mil/169 mil = .2485207
Cube this answer to stimulate 3 random selections and you get .01534
Hope this is helpful !!!!
Answer:
It isn't possible.
Step-by-step explanation:
Let G be a graph with n vertices. There are n possible degrees: 0,1,...,n-1.
Observe that a graph can not contain a vertice with degree n-1 and a vertice with degree 0 because if one of the vertices has degree n-1 means that this vertice is adjacent to all others vertices, then the other vertices has at least degree 1.
Then there are n vertices and n-1 possible degrees. By the pigeon principle there are two vertices that have the same degree.
Interval notation uses parenthesis ( or ) for points that are not included in the function (open circle) and brackets [ or ] for points that are included in the function (filled in circle).
Remember that the domain for a function is the range of x-values in a function.
Interval notation includes the numbers at the each end of a continuous function. For function F, the leftmost x-value is 0. The rightmost x-value is 8. Both points at x = 0 and x = 8 are included in the function (filled in circles), so you would use the brackets. The entire function is continuous between those two points.
That means the interval notation for the domain of F is:
[0, 8]
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Answer: [0, 8]
The y-intercept would be (0,-2). To find that just plug in 0 for all the x values. One of the x-intercepts would be 2/5 and the other 2 are imaginary values, meaning you would have to do synthetic division with 2/5 to find the other 2 values. The other zeros are x=
<u>Given</u>:
Given that the radius of the circle is 16 ft.
We need to determine the area of the shaded sector of the circle.
<u>Angle of the shaded region:</u>
The angle of the shaded region is given by
Thus, the angle of the shaded region of the circle is 270°
<u>Area of the shaded sector of the circle:</u>
The area of the shaded sector of the circle can be determined using the formula,
Substituting r = 16 and , we have;
Thus, the area of the shaded sector of the circle is 602.88 square feet.